Given that triangles \( \triangle QRS \) and \( \triangle TUV \) are similar, the corresponding sides and angles can be identified as follows:
Part 1: Corresponding Sides
The sides in similar triangles are proportional and correspond to each other based on the order of the vertices.
The side \( \overline{QR} \) corresponds to the side \( \overline{TU} \).
So, you would answer: \[ \overline{QR} \text{ corresponds to } \overline{TU} \]
Part 2: Corresponding Angles
Similarly, the angles in similar triangles correspond to each other based on the order of the vertices.
The angle \( \angle Q \) corresponds to \( \angle T \).
So, you would answer: \[ \angle Q \text{ corresponds to } \angle T \]
In summary, we have:
- Corresponding Sides: \( \overline{QR} \) and \( \overline{TU} \)
- Corresponding Angles: \( \angle Q \) and \( \angle T \)